Efficient Algorithm to Determine whether a given Graph is Hamiltonian or Not with All Possible Paths

Narendra Pratap Singh; Ramu Agrawal

Efficient Algorithm to Determine whether a given Graph is Hamiltonian or Not with All Possible Paths

Narendra Pratap Singh * §

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Ramu Agrawal §

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indrapaliwal §

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§ Gautam Buddh Technical University, Lucknow, India.

Efficient Algorithm to Determine whether a given Graph is Hamiltonian or Not with All Possible Paths

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References

13 Cites in Article

Reference Format

1. A Israel,Alfred Wagner,Bruckestein (1999). An Ant Inspired Heuristic for Recognizing Hamiltonian Graphs. IEEE
2. T Cormen,C Leiserson,R Rivest (2009). Introduction to Algorithms. Introduction to Algorithms
3. Narsingh Deo (2000). Graph Theory with Application to Engineering and Computer Science. Graph Theory with Application to Engineering and Computer Science, 20-32.
4. Alfred Aho,John Hopcroft,Jefferey Ulman (2008). The Design and Analysis of Computer Algorithms. The Design and Analysis of Computer Algorithms, 387-393.
5. Ellis Horowitz,Sataj Sahni,Sanguthevar Rajshekharan (2009). Unknown Title.
6. Reinhard Diestel (2000). Graph Theory Electronic edition. Graph Theory Electronic edition, 222-237.
7. Béla Bollobas (1978). The number of 1-factors in 2k-connected graphs. Journal of Combinatorial Theory, Series B, 25(3), 363-366.
8. R Halin (1980). 1 Wissen. Geschichte: Eine Theorie
9. Carsten Thomassen (1983). A theorem on paths in planar graphs. Journal of Graph Theory, 7(2), 169-176.
10. J Bondy,U Murthy (1976). Graph Theory With Applications. Graph Theory With Applications
11. Fleischner (1991). Unknown Title. J. Combin Theory, 117-123.
12. P Seymour (1974). Conclusion. OD) Combinatorics
13. J Komlos,G Sarkozy,E Szemredi (1976). Issue information - Aims. Random Structures & Algorithms, 49(2), 211-211.

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Funding

No external funding was declared for this work.

Conflict of Interest

The authors declare no conflict of interest.

Ethical Approval

No ethics committee approval was required for this article type.

Data Availability

Not applicable for this article.

How to Cite This Article

Narendra Pratap Singh, Ramu Agrawal, indrapaliwal. 2012. "Efficient Algorithm to Determine whether a given Graph is Hamiltonian or Not with All Possible Paths". Global Journal of Computer Science and Technology - C: Software & Data Engineering GJCST-C Volume 12 (GJCST Volume 12 Issue C14).

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GJCST Volume 12 Issue C14

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Journal Specifications

Crossref Journal DOI 10.17406/gjcst

Print ISSN 0975-4350

e-ISSN 0975-4172

Keywords

Adjacency List Adjacency matrix Edges Hamiltonian circuit Nodes Vertices

Classification

GJCST-C Classification E.1

Submission ReceivedDecember 10, 2011
Peer Review Double Blind
Handling Editor
Accepted January 2, 2012
Published October 6, 2012

Version of record

v1.2

Issue date

October 6, 2012

Language

English

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Article Matrices

Total Score: 103

Country: India

Subject: Global Journal of Computer Science and Technology - C: Software & Data Engineering

Authors: Narendra Pratap Singh, Ramu Agrawal, Indra Kumar Paliwal (PhD/Dr. count: 0)

View Count (all-time): 439

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Publish Date: 2012 01, Sun

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Total Views: 2.8K

Total Downloads: 157

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